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Study Guide and Intervention Solving Equations with the Variable on Each Side 2-4 Chapter 2 23 Glencoe Algebra 1 Variables on Each Side To solve an 



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[PDF] Study Guide and Intervention

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Copyright © Glencoe/McGraw-Hill, a division of The McGraw-Hill Compan ies, Inc.

NAME DATE PERIOD Lesson 2-4

Study Guide and Intervention

Solving Equations with the Variable on Each Side

2-4

Chapter 2 23 Glencoe Algebra 1

Variables on Each Side To solve an equation with the same variable on each side, first use the Addition or the Subtraction Property of Equality to write an equivalent equation that has the variable on just one side of the equation. Then solve the equation.

Solve 5y - 8 = 3y + 12.

5 y - 8 = 3y + 12 5 y - 8 - 3y = 3y + 12 - 3y 2 y - 8 = 12 2 y - 8 + 8 = 12 + 8 2 y = 20 2 y 2 = 20 2 y = 10

The solution is 10. Solve -11 - 3y = 8y + 1.

-11 - 3y = 8y + 1 -11 - 3y + 3y = 8y + 1 + 3y -11 = 11y + 1 -11 - 1 = 11y + 1 - 1 -12 = 11y 12 11 11 y 11 1 1 11 = y

The solution is

1 1 11

Exercises

Solve each equation. Check your solution.

1. 6 - b = 5b + 30 2. 5y - 2y = 3y + 2 3. 5x + 2 = 2x - 10

4. 4n - 8 = 3n + 2 5. 1.2x + 4.3 = 2.1 - x 6. 4.4m + 6.2 = 8.8m - 1.8

7. 1

2 b + 4 = 1 8 b + 88 8. 3 4 k - 5 = 1 4 k - 1 9. 8 - 5p = 4p - 1

10. 4b - 8 = 10 - 2b 11. 0.2x - 8 = -2 - x 12. 3y - 1.8 = 3y

- 1.8

13. -4 - 3x = 7x - 6 14. 8 + 4k = -10 + k 15. 20 - a = 10a - 2

16. 2

3 n + 8 = 1 2 n + 2 17. 2 5 y - 8 = 9 - 3 5 y 18. -4r + 5 = 5 - 4r

19. -4 - 3x = 6x - 6 20. 18 - 4k = -10 -4k 21. 12 + 2y = 10y - 12Example 1Example 2

4 no solution -4

10 -1

20 11

224 8 1

3 5 all numbers

1 5 -6 2

36 17 all numbers

2 9 no solution 3 Copyright © Glencoe/McGraw-Hill, a division of The McGraw-Hill Compan ies, Inc.

NAME DATE PERIOD

Study Guide and Intervention (continued)

Solving Equations with the Variable on Each Side

2-4

Chapter 2 24 Glencoe Algebra 1

Grouping Symbols When solving equations that contain grouping symbols, first use the Distributive Property to eliminate grouping symbols. Then solve.

Solve 4(2a - 1) = -10(a - 5).

4(2 a - 1) = -10(a - 5)

Original equation

8 a - 4 = -10a + 50 Distributive Property 8 a - 4 + 10a = -10a + 50 + 10a Add 10a to each side. 18 a - 4 = 50 Simplify. 18 a - 4 + 4 = 50 + 4 Add 4 to each side. 18 a = 54 Simplify. 18 a 18 54
18

Divide each side by 18.

a = 3 Simplify.

The solution is 3.

Exercises

Solve each equation. Check your solution.

1. -3(x + 5) = 3(x - 1) 2. 2(7 + 3t) = -t 3. 3(a + 1) - 5 = 3a - 2

4. 75 - 9g = 5(-4 + 2g) 5. 5(f + 2) = 2(3 - f) 6. 4(p + 3) = 36

7. 18 = 3(2t + 2) 8. 3(d - 8) = 3d 9.

5(p + 3) + 9 = 3( p - 2) + 6

10. 4(b - 2) = 2(5 - b) 11. 1.2(x - 2) = 2 - x 12.

3 + y 4 y 8 13. a - 8 12 2 a + 5 3

14. 2(4 + 2k) + 10 = k 15. 2(w - 1) + 4 = 4(w + 1)

16. 6(n - 1) = 2(2n + 4) 17. 2[2 + 3(y - 1)] = 22 18. -4(r + 2) = 4(2 - 4r)

19. -3(x - 8) = 24 20. 4(4 - 4k) = -10 -16k 21. 6(2 - 2y) = 5(2y - 2)

Example

2 -2 all numbers

5 - 4 7 6

2 no solution -12

3 2 -2

4 -6 -1

7 4 1

1 3

0 no solution 1

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